Problems: 1. The following data were collected to determine the relationship between high school rank in class and grade-point average at the end of the freshman year in college. a. Find the equation of the regression line to predict the grade-point average of college freshmen from high school rank in class. b. Predict the grade-point average for entering freshmen who ranks in the third decile of his graduating class. GRADE POINT DECILE RANK AVERAGE 1.93 3 1.72 2.87 1.34 2.54 1.40 1.45 1.72 3.80 2.30 1.81 2.33 2.53 2.04 3.20 1 4 2 8 4 8 1 5 1 1 2 2

Algebra and Trigonometry (MindTap Course List)
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ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter1: Equations And Graphs
Section1.FOM: Focus On Modeling: Fitting Lines To Data
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Problems:
1. The following data were collected to determine the relationship between high school rank in
class and grade-point average at the end of the freshman year in college.
a. Find the equation of the regression line to predict the grade-point average of college
freshmen from high school rank in class.
b. Predict the grade-point average for entering freshmen who ranks in the third decile of
his graduating class.
GRADE POINT
AVERAGE
DECILE RANK
1.93
3
1.72
1
2.87
1
1.34
2.54
4
2
1.40
1.45
8
4
1.72
3.80
2.30
1.81
2.33
8
1
5
6
1
2.53
1
2.04
3.20
2
2
Transcribed Image Text:Problems: 1. The following data were collected to determine the relationship between high school rank in class and grade-point average at the end of the freshman year in college. a. Find the equation of the regression line to predict the grade-point average of college freshmen from high school rank in class. b. Predict the grade-point average for entering freshmen who ranks in the third decile of his graduating class. GRADE POINT AVERAGE DECILE RANK 1.93 3 1.72 1 2.87 1 1.34 2.54 4 2 1.40 1.45 8 4 1.72 3.80 2.30 1.81 2.33 8 1 5 6 1 2.53 1 2.04 3.20 2 2
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